I am currently studying Nodal Analysis using Engineering Circuit Analysis (8th Ed., pp. 80-81) by Hayt, Kemmerly, and Durbin.
In Figure 4.1(d), the author applies Kirchhoff’s Current Law (KCL) to Node 1 to derive Equation 1. The author's equation is:
$$\frac{v_1}{2} + \frac{v_1 - v_2}{5} = 3.1$$
I am having trouble understanding the derivation. In my view, the reference potential \$v_{\text{Ref.}}\$ is missing from the first term. I believe the author's equation is only valid if we assume \$v_{\text{Ref.}} = 0 \text{V}\$.
If I apply KCL to Node 1 without assuming the reference is zero, I would write:
$$\frac{v_1 - v_{\text{Ref.}}}{2} + \frac{v_1 - v_2}{5} = 3.1$$
My question: Can someone please clarify what my mistake is, or explain the author's logic behind omitting \$v_{\text{Ref.}}\$ from the equation?
See the screenshot from the textbook below highlighted in red:

